Automorphisms of groups with hyperbolically embedded subgroups Yago Antolin

Our strategy will be to use these results together with the compactness theorem from model theory in order to prove the following theorem that gives some information about the

Theorem 21.. Characterization of n-dimensional SL n -varieties. The main result of the paper [Reg15b] shows that a normal n- dimensional affine SL n -variety is determined by

Theorem 0.7: Consider an absolutely simple connected adjoint group G over a local field F and a compact Zariski-dense subgroup Γ ⊂ G(F ).. Assume that the adjoint rep- resentation of

Theorem 2.0.2 not only says that every automorphism is tame, but also gives us a de- composition of the group as an amalgamated product of two subgroups.. In this section we

Most proofs of this fact can actually be used to prove Theorem 1 in all its generality, so there is not much need to provide another proof here.. But yet, let us sketch a proof

In the case of ultra- products of finite simple groups or compact connected simple Lie groups of bounded rank the set of normal subgroups is shown to be linearly ordered by

Abstract: During the second hour I will present a paper by Francois Dahmani, Koji Fujiwara, and Vincent Guirardel Free groups of interval exchange transforma- tions are

Finally, we give a partial generalisation of a theorem from [2, Theorem 4.25], where it was proved that weak approximate lattices in nilpotent locally compact groups are uniform..